Answer: Putting the terms incorporate , estopped and a single to make a meaning it becomes as seen in the explanation below.
Explanation: The question should be fill in the bracket with the terms - incorporate, estopped and single.
So it becomes.
When a business association holds itself out to others as being a corporation when it has made no attempt to INCORPORATE.
The firm normally will be ESTOPPED from denying corporate status. When this occurs, courts will treat the entity as a corporation, but only for the purposes of resolving a SINGLE dispute.
Answer: $1.43
Explanation:
To solve this, we would use the put call parity. We then calculate the value of the out which will be:
= $7.14 + $15/(1 + 5%) - $20
= $7.14 + $15/(1 + .05) - $20
= $7.14 + $15/(1.05) - $20
= $7.14 + $14.29 - $20
= $1.43
The price of an equivalent put option is $1.43
Answer:
b. Consolidate all credit cards onto a single card with a single interest rate.
Explanation:
When a debt payment plan is initiated then, it is decided according to the outstanding amounts, that which shall be paid first and the order of payment for remaining debts.
For this monthly income and expenses are to be evaluated, in order to decide how much payment shall be made accordingly, in each month.
But this entire process do not involve the step of aggregating all the cards so that there is only one card with the same payment. There is no relation to any such payment.
Answer and Explanation:
C) equals marginal cost: is upward-sloping
Answer: Option (B) is correct.
Explanation:
Correct option: Decreasing marginal product.
Marginal product is the change in the level of output, when there will be an extra input employed in the production of a certain commodity.
So, Marginal Product = 
Where,
Q = Output
I = Input
Marginal product of 1st bag = 500
Marginal product of 2nd bag = 
= 300
Marginal product of 3rd bag = 
= 100
∴ From the above calculations, we can seen that as we employed one more bag of seeds as a result marginal product goes on diminishing.
Hence, Joan's production function exhibits decreasing marginal product.
